InterviewSolution
This section includes InterviewSolutions, each offering curated multiple-choice questions to sharpen your knowledge and support exam preparation. Choose a topic below to get started.
| 91601. |
A 5.00 gm sample of a natural gas, consisting of methane CH_(4), and ethylene,C_(2)H_(4) was burnt in excess oxygen , yeilding 44/3 gm of CO_(2) and H_(2)O as products . What mole percent of the sample was ethylene ? |
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| 91602. |
A 50 ml solution of pH=1 is mixed with a 50 ml solution of pH=2. The pH of the mixture will be nearly |
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Answer» 0.86 |
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| 91603. |
A 50 ml solution of 0.1M acetic acid is titrated against a 0.1 M sodium hydroxide.The best indicator will be : |
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Answer» Phenophthalein |
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| 91604. |
A 50-ml aliquot of 0.01 M solution of HCOOH was titrated with 0.1 M NaOH. Predict the pH of the solution (a) at the beginning of the reaction, (b) at the half-equivalence point, (c) at the equivalence point, and (d) after 10 mL of the base has been added. |
| Answer» SOLUTION :2.88, 3.75, 7.86, 11.92 | |
| 91605. |
A 50 litre vessel is equally divided into three parts with the help of two stationary semi permeable membrane ( SPM). The vessel contains 60g H_(2) gas in the left chambe, 160g O_(2) in the middle & 140 g N_(2) in the right one . The left SPM allows transfer of only H_(2) gas while the right one allows the transfer of both H_(2) & N_(2). Calculate the final ratio of pressure in the three chambers. |
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| 91606. |
A 50 gm oleum sample labelled as 104.5% will have mass of SO_(3) |
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Answer» `80 gm` MOLES of `H_(2)O= (4.5)/(18) = (1)/(4)` moles `{:(,SO_(3),+,H_(2)O,rarr,H_(2)SO_(4)),("Moles",(1)/(4),,(1)/(4),,):}` Mass of `SO_(3) = (1)/(4) xx 80 = 20 gm` 100 gm oleum has 20 gm `SO_(3)` In 50 gm Oleum, `SO_(3)` will be 10 gm |
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| 91607. |
A 5.0 g sample of a natural gas consisting of methane (CH_(4)) and ethylene (C_(2)H_(4)) was burnt in excess oxygen, yielding 14.5 g of CO_(2) and some H_(2)O as products. Calculate the percentage of ethylene in the sample. |
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Answer» Solution :Suppose ethylene `(C_(2)H_(4))` in the MIXTURE = x g The methane `(CH_(4))` in the mixture = (5 - x) g Equations for complete combustion of `CH_(4)` and `C_(2)H_(4)` are : `C_(2)H(4)+3 O_(2) rarr 2CO_(2)+2H_(2)O` `CH_(4)+2O_(2)rarr CO_(2)+2H_(2)O` `28 g C_(2)H_(4)` PRODUCE `CO_(2)=2xx44 g = 88 g` `therefore x g C_(2)H_(4)` will produce `CO_(2)=(88)/(28)xx x g = (22 x)/(7)g` `16 g CH_(4)` product `CO_(2)=44 g` `(5-x)g CH_(4)` will produce `CO_(2)=(44)/(16)xx(5-x)=(11(5-x))/(4)` `therefore (22x)/(7)+(11(5-x))/(4)=14.5`or `88x +77(5-x)=28xx14.5` or `11 x = 406 - 385=21` or `x=(21)/(11)` `therefore %` of `C_(2)H_(4)=(21//11)/(5)xx100=(21)/(55)xx100=38.18 %` . |
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| 91608. |
A 5% solutionb of sucrose (C_(12)H_(22)O_(11)) is isotone with o.877% solution of urea. Calculate the molecular mass of urea (Atomic mass C=12, H=1, O=16). |
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Answer» `pi=pi'` `(n_(B)xxRxxT)/V=(N'_(B)xxRxxt)/(V'),n_(B)/V=(n'_(B))/(V'),W_(B)/(M_(B)xxV)=(W'_(B))/(M'_(B)xxV')` here"" `W_(B)=5g, V=0.100 L, M_(B)("Mol. MASS of sugar", C_(12)H_(22)O_(11))=342" g mol"^(-1)` `W'_(B)=0.877g, V'=0.100L, M'_(B)=?` `(5g)/((342" g mol"^(-1))XX(0.1L))=((0.877g))/(M'_(B)xx(0.1L))` `M'_(B)=((0.877g)xx(342" g mol"^(-1))xx(0.1L))/((5g)xx(0.1L))=59.99" g mol"^(-1).` |
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| 91609. |
A 5% solution of glucose ( molar mass =180 ) is isotonic with a 2.5% solution of a substance X at the same temperature. The molar mass of X is : |
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Answer» 90 `(5)/(180)RT=(2.5)/(M) RT` or `M=(2.5)/(5)xx180=90` |
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| 91610. |
A 5% solution of sugarcane ( mol. wt. 342 ) is isotonic with 1% solution of X under similar conditions. The molecular mass of X is : |
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Answer» 171.2 or `C_(1)=C_(2)` `(5)/(342)=1/M` `:.M=(342)/(5)=68.4` |
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| 91611. |
A 5% solution of cane sugar (molar mass 342) is isotonic with 1% of a solution of an unknown solute. The molar mass of unknown solute in g/mol is |
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Answer» 136.2 `(5//342)/(100)xx1000=(1//M)/(100)xx1000"or"(5)/(342)=(1)/(M)"or"M=68.4` |
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| 91612. |
A 5% solution of cane sugar (molar mass 342) is isotonic with 1% of a solution of an unknown solute. The molar mass oftmknown solute in g/mol is : |
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Answer» `171.2` `PI _(1) =pi_(2)` `C_(1) =C_(2)` `(5//342)/(0.1) =(1//M)/(0.1)` `(5)/(342) =1/M` `impliesM =(342)/(5) IMPLIES 68.4` gm/mol |
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| 91613. |
A 5% solution of cane sugar (molar mass = 342) is isotonic with 1% solution os a substance X. The molar mass of X is: |
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Answer» 171.2 R, T and V are constants for ISOTONIC SOLUTIONS `pi_(x)=pi_(sugar)1/M_(x)=5/342` `or M_(X)=342/5=68.4` |
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| 91614. |
A 5% solution of cane-sugar (m. wt. = 342) is isotonic with 0.877% solution of urea. Find the molecular weight of urea. |
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| 91615. |
A 5% solution of cane sugar (M. wt = 342) is isotonic with 1% solution of substance X. The molecular weight of X is: |
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Answer» 171.2 |
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| 91616. |
A 5% solution of cane suger is isotonic with 0.5% of X. The molecular weight of substance X is |
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Answer» 34.2 |
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| 91617. |
A 5% solution (by mass) of cane sugar in water has freezing point of 271 K. Calculate the freezing point of a 5% glucose in water if freezing point of pure wateris 273.15 K. |
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Answer» SOLUTION :`5%` solution by mass means 5 G of solute is present in 100 g of solution `therefore `Mass of solvent (Water) = 95 g `"Molality of sugar solution "=(5)/(342)xx(1000)/(95)=0.154""("mol. Mass of sugar "C_(12)H_(22)O_(11)=342)` `DeltaT_(f)" for sugar solution "=273.15-271=2.15^(@), DeltaT_(f)=K_(f)xxm therefore K_(f)=(2.15)/(0.154)` `"Molality of glucose solution "=(5)/(180)xx(1000)/(95)=0.292""("mol. mass of glucose "C_(6)H_(12)O_(6)=180)` `therefore""DeltaT_(f)" (Glucose)" =K_(f)xxm=(2.15)/(0.154)xx0.292=4.08` `therefore"FREEZING point of glucose solution "=273.15-4.08="269.07 K."` |
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| 91618. |
A 5% solution (by mass) of cane sugar in water has freezing point of 271 K. Calculate the frezing point of 271 K. Calculate the freezing point of 5% glucose in water if freezing point of pure water is 273.15 K. |
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Answer» Solution :Here, `Delta T_(f)=(273.15-271)K` = 2.15 K Molar mass of sugar `(C_(12)H_(22)O_(11))` `=12xx12+22xx1+11xx16` `= 342 g MOL^(-1)` 5% solution (by mass) of cane sugar in water MEANS 5 g of cane sugar is present in (100 g - 5)g = 95 g of water. Now, number of cane sugar `= (5)/(342)=0.0146` mol Therefore, molality of the solution, `m=(0.0146 mol)/(0.095 kg)=0.1537 mol kg^(-1)` Applying the RELATION, `Delta T_(f)=K_(f)m` `therefore K_(f)=(Delta T_(f))/(m)` `= (2.15 K)/(0.1537" K kg mol"^(-1))` = 13.99 K kg/mol Molar of glucose `(C_(6)H_(12)O_(6))` `= 6xx12+12xx1+6xx16` `= 180 g mol^(-1)` 5% glucose in water means 5 g glucose is present in (100 - 5) g = 95 g of water. Therefore, Number of moles of glucose `= (5)/(180)` mol = 0.0278 mol Therefore, molality of the solution, `m =(0.0278 mol)/(0.095 kg)` Applying the relation, `Delta T_(f)=K_(f)XX m` = 13.99 K kg `mol^(-1)xx 0.2926 mol kg^(-1)` = 4.09 K (approximately) Hence, the freezing point of 5% glucose solution is (273.15 - 4.09) K = 269.06 K. |
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| 91619. |
A 5% solution (by mass) of cane sugar in water has freezing point of 271 K. Calculate the freezing point of a 5% glucose (by mass) in water. The freezing point of pure water is 273.15 K. |
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Answer» 271 K `(DeltaT_(f(g)))/(DeltaT_(f(s)))=(M_(("suorse")))/(M_(("GLUCOSE")))` `DeltaT_(f(g))=((342g MOL^(-1)))/((182g mol^(-1)))xx215K=4.04 K` `"f.p. of glucose solution"=(273.15-4.-4)` =269.11 K. |
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| 91620. |
A 5% solution (by mass) of cane sugar in water has freezing point of 271 K. Calculate the freezing point of a 5% glucose in water if freezing point of pure water is 273.15 K. |
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Answer» Solution : Molality of SUGAR solution =` 5/342 xx 1000/100 = 0.146 ` `Delta T_f` for sugar solution = 273.15 - 271 = `2.15^@` USING the following relation and substituting values, we have Molality of glucose solution = `5/180 xx 1000/100 = 0.278` Using the relation`Delta T_f xx K_f xx m`and substituting values again, we have `Delta T_f ` (Glucose) ` = (2.15)/(0.146)xx 0.278 = 4.09^@` `THEREFORE `Freezing point of glucose solution = 273.15 - 4.09 = 269.06 K. |
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| 91621. |
A 5 percent aqueous solution by mass of a non-volatile solute boils at 100.15^@C. Calculate the molar mass of the solute. K_b = 0.52 K kg mol^(-1). |
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Answer» Solution :The normal boiling POINT of water is `100^@C`. `:.`The elevation in boiling point is `0.15^@C`. A 5 percent solution means that in a 100 g solution 5 g of the solute is PRESENT. This IMPLIES that the solvent is 95 g. If the molar mass of the solute is M, then the molality of the solute in the solution is, `(5//M)/95xx1000,DeltaT_b=K_bm` `0.15=0.52xx(5//m)/95xx1000` `:.`M = 182.4 g/mol |
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| 91622. |
A 5% by mass of an aqueous solution of A of molar mass 342"gmol"^(-1)is isotonic with 0.878% by mass of an aqueous solution of another substance B. The molar mass of B in "gmol"^(-1)is |
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Answer» 120 |
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| 91623. |
A 4:1 molar mixture of He and CH4 is contained in a vessel at 20 bar pressure.Due to a hole in the vessel the gas-mixture leaks out. What is the composition of the mixture effusing out initially? |
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| 91624. |
Name the metal M, which is extracted based on the following equation 4M +8CN^(-) + 2H_(2) O + O_(2) to 4 [M (CN)_(2)]^(-) + 4OH^(-)2[M (CN)_(2) ]^(-) + Zn to [Zn(CN)_(4)]^(2) + 2M |
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| 91625. |
A 4.1 molar mixutre of He and CH_(4) is contained in a vessel at 20 bar pressure. Due to a hole in the vessel, the gas mixture leeks out. What is the composition of the mixutre effusing out initially ? |
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Answer» Solution :Molar ratio of He and `CH_(4)` is 4:1 `THEREFORE` Partial PRESSURE ratio of He and `CH_(4)` is 16:4 (`because` total pressure =20 bar) `(n_(He))/(n_(CH_(4)))=sqrt((M_(CH_(4)))/(M_(He)))xx(P_(He))/(P_(CH_(4)))` (`because` TIME of diffusion for both is same) `=sqrt((16)/(4) xx(16)/(4))=8:1` The COMPOSITION of mixutre initially gone out for He and `CH_(4)` is 8:1 |
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| 91626. |
A 400 mg iron capsule contains 100 mg of ferrousfumarate, (CHCOO)_2 Fe. The percentage of iron present in it is approximately |
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Answer» `33%` FE present in 100 mg of `(CHCOO)_2Fe=56/170xx100` mg =32.9 mg This is present in 400 mg of the CAPSULE . `therefore` % of Fe in the capsule = `32.9/400xx100`=8.2 |
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| 91627. |
A 4.0 M aqueous solution of NaCl is prepared and 500 mL of this solution is electrolysed. This leads to the evolution of chlorine gas at one of the electrodes. (Na = 23, Hg = 200, 1 F = 96500 C) The following examples illustrate a typical case, involving chemical/electrochemical reaction, which requires a clear understanding of the mole concept. The total charge (coulombs) required for complete electrolysis is |
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Answer» 24125 |
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| 91628. |
A 4.0 M aqueous solution of NaCl is prepared and 500 mL of this solution is electrolysed. This leads to the evolution of chlorine gas at one of the electrodes. (Na = 23, Hg = 200, 1 F = 96500 C) The following examples illustrate a typical case, involving chemical/electrochemical reaction, which requires a clear understanding of the mole concept. If the cathode is a Hg electrode, the maximum weight (g) of amalgam formed from this solution is |
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Answer» 200 |
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| 91629. |
A 4.0 M aqueous solution of NaCl is prepared and 500 mL of this solution is electrolysed. This leads to the evolution of chlorine gas at one of the electrodes. (Na = 23, Hg = 200, 1 F = 96500 C) The following examples illustrate a typical case, involving chemical/electrochemical reaction, which requires a clear understanding of the mole concept. The total number of moles of chlorine gas evolved is |
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Answer» 0.5 |
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| 91630. |
A 4% solution (w/w) of sucrose (M 342 g mol^(-1)) in water has a freezing point of 271.15K Calculate the freezing point of 5% glucose (M= 180 g mol^(-1)) in water. (Given: Freezing point of pure water 273.15 K) |
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Answer» Solution :`DeltaT_(F)=K_(f)m` `K_(f)=DeltaT_(f) xx (M_(2)xx w_(1))/(w_(2)xx1000)` `=(2xx342xx96)/(4 xx 1000)=16.4 K` `DeltaT_(f)=K_(f)m` `=(K_(f)w_(2)xx1000)/(M_(2)xxw_(1))=(16.4xx5xx1000)/(95xx180)=4.8K` `Delta T_(f)=T_(f)^(@)-T_(f)` `4.8=273.15-T_(f)` `T_(f)=268.35K` |
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| 91631. |
A 4% solution of sucrose is isotonic with 3% solution of an unknown organic substance. Calculate the molecular mass of unknown substance. |
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Answer» Solution : As the solutions are isotonic, the molarities of the two solutions are equal. `M_("sucrose") = M_("UNKNOWN")` `4/342 XX 1000/100 = 3/x xx 1000/100` ` x = (3 xx 342)/(4) = (3 xx 171)/(2) = 513/2 = 256.5 g "MOL"^(-1)` |
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| 91632. |
A 4% solution of non-volatile solute is isotonic with 0.702% urea solution Calculate the molar mass of the non-volatile solute. (Mola.r mass of urea = 60 g mol^(-1)) |
| Answer» SOLUTION :`M_(2)=341.8g" "MOL^(-1)` | |
| 91633. |
A 4 % solution of sucrose C_(12)H_(22)O_(11) is isotonic with 3 per cent solution of an unknown organic substance. Calculate the molar mass of the unknown substance. |
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Answer» Solution :Since the two solutions are isotonic, they must have same concentrations in moles/litre. For sucrose solution, we gave`""` Concentration `=4g//100cm^(3)"(GIVEN) = 40 g/litre "=(40)/(342)" moles/litre"` `""(because" Molar mass of sucrose, "C_(12)H_(22)O_(11)="342 g mol"^(-1))` For unknown substance, suppose M is the mol. mass. Then Concentration = `3g//100cm^(3)"(Given)= 30 g/litre"=(30)/(M) "moles/litre"` THUS, we have `(30)/(M)=(40)/(342) or M=(30xx342)/(40)="256.5 g mol"^(-1)` |
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| 91634. |
(a) 3d Transition metals and their compounds are good catalysts. Give two reasons?2(b) Give the formula for the calculation of spin only magnetic moment. |
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Answer» Solution : (a) (1) Because of large SURFACE area(2) VARIABLE valency (b)`mu =SQRT( N(n+2))` n=no of unpaired electrons. |
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| 91635. |
(A) 369 K is considered as transition temperature of sulphur (R ) At 369 K both alpha and betasulphur are exist in equilibrium |
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Answer» Both (A) and (R ) are true and (R ) is the CORRECT explanation of (A) |
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| 91636. |
A 3.42% (wt./vol.) solution of cane suger is isotonic with a 5.96% (wt./vol.) solution of raffinose. The molecular weight of raffinose is: |
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Answer» 59.6 |
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| 91637. |
A 34.0 L cylinder contains 212 g O_(2) gas at 27^(@)C. What mass of O_(2) (g) must be released to reduce the pressure to 2.463 atm? |
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Answer» 103.2 g |
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| 91638. |
A 3.2 cm^(3) solution of H_(2)O_(2) liberates 0.58 gm of iodine from acidified Kl solution calculated the strength of H_(2)O_(2) solution in termsof volume strength at STP |
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Answer» `2I^(-) to I_(2) + 2E` `O_(2)^(-) + 2e to 2O^(2-)` or `H_(2)O_(2) + H_(2)SO_(4) + 2Kl to K_(2)SO_(4) + I_(2) + 2H_(2)O` Now meq. Of `H_(2)O_(2)`=meq. Of `I_(2)` `Nxx3.2=(0.508 g)/(254//2)xx1000 :. N_(H_(2)O_(2)) =4/3.2 =1.25 eq//L` `:. W_(H_(2)O_(2))=(1.25xx34)/2=21.25 g//L =0.02125 g//mL` `:. 68 g H_(2)O_(2)` GIVES `O_(2)` at NTP =22400 mL `:. ` 0.02125 g or 1mL `H_(2)O_(2)` gives `O_(2) =(22400xx0.02125)/68 =7mL` `:. ` volume strength of `H_(2)O_(2) =7mL` |
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| 91639. |
Answer any three of the following questions. a) 31 g of an unknown molecular material is dissolved in 500 g of water. The resulting solution freezes at 271.14 K. Calculate the molar mass of the material. Given : K_t for water =1.86"KK gmol1" T_(t)^(@) of water =273K. |
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Answer» SOLUTION :`M_2 = (k_f xx w_2 xx 1000)/(Delta T_f xx w_1)` `M_2 = (1.86 K kg mol^(-1) xx 31.0 g xx 1000 g kg^(-1))/(1.86 K xx 500 g)` `M_2 = 62 g mol^(-1)` (b) When a pressure more than the osmotic pressure is applied on a concentrated solution solvent flows from the concentrated solution to dilute solution through semi PERMEABLE membrane/ pure solvent flows out of the solution through semi permeable membrane if a pressure LARGER than the osmotic pressure is applied. Desalination of WATER. |
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| 91640. |
(a) 31 g of an unknown molecular material is dissolved in 500 g of water. The resulting solution freezes at 27.14 K. Calculate the molar mass of the material. [Given: K, for water 1.86 Kgmol^(-1), T_(f)^(0) of water=273К].(b) What is reverse osmosis? Mention its use. |
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Answer» Solution :(a)`M_(B) = K_(f)W_(B)1000/DeltaT_(f)W_(A)` `Delta(T)_(f) =``T^(0)_(f) - T_(f)=273-271.14K=1.86K` `M_(B)= 1.86xx31xx1000/(1.86xx500)=62gmol^(-1)` |
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| 91641. |
A 3.00 g sample containing Fe_(3)O_(4), Fe_(2)O_(3)and an inert impure substance, is treated with excess of KI solution in presence of dilute H_(2)SO_(4) . The entire iron is converted into Fe^(2+) along with the liberation of iodine. The resulting solution is diluted to 100 mL. A 20 mL of the dilute solution requires 11.0 mL of 0.5 M Na_(2)S_(2)O_(3) solution to reduce the iodine, present. A 50 mL of the dilute solution after complete extraction of the iodine required 12.80 mL of 0.25 M KMnO_(4) solution in dilute H_(2)SO_(4) medium for the oxidation of Fe^(2+) . Calculate the % of Fe_(2)O_(3) "and" Fe_(3)O_(4) in the original sample. |
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Answer» Solution :The FOLLOWING reactions are involved in given DATA `Fe_(2)O_(3) + 3H_(2)SO_(4) rarr Fe_(2)(SO_(4))_(3) + 3H_(2)O, FeO + H_(2)SO_(4) rarr FeSO_(4) + H_(2)O` `Fe_(2)(SO_(4))_(3) + 2KI rarr 2FeSO_(4) + K_(2)SO_(4) + I_(2)` `I_(2) + 2Na_(2)S_(2)O_(3) rarr 2 NaI + Na_(2)S_(4)O_(6)` `2KMnO_(4) + 8H_(2)SO_(4) + 10FeSO_(4) rarr K_(2)SO_(4) + 2MnSO_(4) + 5Fe_(2)(SO_(4))_(3) + 8H_(2)O` 1 mole `Fe_(2)O_(3)` = 1 mole `Fe_(2)(SO_(4))_(3)` = 1 mole of `I_(2)` = 2 moles of `Na_(2)S_(2)O_(3)` and 5 moles of `FeSO_(4)` = 1 mole of `KMnO_(4)` Number of millimoles of `I_(2)` in 20 mL = `5.5 xx 1/2 = 2.75 ` So, the number of millimoles of `I_(2)` in 100 mL = `2.75 xx 100/20 = 13.75` Number of millimoles of `Fe_(2)O_(3) = 13.75` Number of moles of `Fe_(2)O_(3) = 13.75 xx 10^(-3)` Suppose x moles of `Fe_(3)O_(4)` and y moles of `Fe_(2)O_(3)` are present in 3g sample. In this sample `Fe_(3)O_(4)` is an equimolar mixture of FeO and `Fe_(2)O_(3)`. Therefore, total number of moles of `Fe_(2)O_(3)` in the mixture = x + y `x + y = 13.75 xx 10^(-3)`........ (i) Number of millimoles of `KMnO_(4) = 0.25 xx 12.80 = 3.2` Number of millimoles of `FeSO_(4)` in 50 mL = `3.2 xx 5 = 16` and number of millimoles of `FeSO_(4)` in 100 mL = `16 xx 100/50 = 32` 1 mole `Fe_(2)SO_(4)` gives 3 moles of `FeSO_(4)` and 1 mole of `Fe_(2)O_(3)` gives 2 moles of `FeSO_(4)` `3x + 2y = 32 xx 10^(-3)`........ (ii) On solving EQUATIONS (i) and (ii) Number of moles of `Fe_(3)O_(4)` in the mixture `(x) = 4.5 xx 10^(-3)` Number of moles of `Fe_(2)O_(3)`in the mixture `(y) = 9.25 xx 10^(-3)` Mass of `Fe_(3)O_(4) = 4.5 xx 10^(-3) xx 232 = 1.044 g` and Mass of `Fe_(2)O_(3) = 9.25 xx 10^(-3) xx 160 = 1.480 g` ` % of Fe_(3)O_(4) = 1.044/3.00 xx 100 = 34.8 %` and `% of Fe_(2)O_(3) = 1.480/3.0 xx 100 = 49.33 %` |
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| 91642. |
A 300 K the vapour pressure of an ideal solution containing 1 mole of liquid A and 2 moles of liquid B is 500 mm of Hg. The vapour pressure of the solution increases by 25 mm of Hg if one more mole of B is added to the above ideal solution at 300 K. Then vapour pressure of A in its pure state is : |
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Answer» 300 mm of Hg `p=p_(A)^(@) x_(A)+p_(B)^(@) x_(B)` `p=500` mm Hg, `x_(A)=1/3, x_(B)=2/3` `500=1/3 p_(A)^(@)+2/3 p_(B)^(@)` or `1500=p_(A)^(@)+2p_(B)^(@)` ...(i) On adding 1 mole of B, `p=525` mm Hg, `x_(A)=1/4, " " x_(B)=3/4` `525=1/4 p_(A)^(@)+3/4p_(B)^(@)` SUBTRACTING (i) from (ii) `:.600 = p_(B)^(@)` `:.1500=p_(A)^(@)+2xx600` `:.p_(A)^(@)=300` mm Hg |
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| 91643. |
(a) 30 g of urea (M = 60 g "mol"^(-1)) is dissolved in 846 g of water. Calculate the vapour pressureof water for this solution if vapour pressure of pure water at 298 K is 23.8 mmHg. (b) Write two differences between ideal solutions and non-ideal solutions. |
| Answer» SOLUTION :v.p.= 23.55 MM | |
| 91644. |
(A) 3-Oxo butanoic acid changes to propanone on heating with soda lime. (R) A mixture of NaOH and CaO is decarboxylating agent. |
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Answer» Both A & R are true , R is the CORRECT EXPLANATION of A |
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| 91645. |
(A) +3 oxidation states is characteristic property of lanthanoids but cerium shows + 4 state also (R) Cerium acquire 4f^0 configuration after loosing one more eletron. |
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Answer» Both (A) and (R) are TRUE and (R) is the CORRECT EXPLANATION of (A) |
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| 91646. |
A 3^(@) optically active alcohol C_(9)H_(18)O 'A' on dehydration with conc. H_(2)SO_(4) produces B(C_(9)H_(16)) which exists in two stereoisomeric forms. For ozonolysis of B followed by work up with Zn-H_(2)O produces CH_(3)-underset(O)underset(||)(C)-H and C(C_(7)H_(12)O. C on treatment with LiAlH_(4) produces D(C_(7)H_(14)O). D on hehydration produced Identify the correct the correct answers. |
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Answer»
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| 91647. |
A 2p-orbital has the following node/nodes: |
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Answer» 2 spherical |
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| 91648. |
(A)+2C overset(2000^(@)C "to") underset(2500^(@)C) rarr (B)+2CO uarr (B) +"Carbon" overset(2000^(@)C" to ")underset(2500^(@)C) rarr ( C) If A is an example of 3-D silicate then select the correct statements about ( C). |
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Answer» Central atom of C is `sp^(3)` hybridised |
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| 91649. |
(A): Reaction given below is possible 2KCI + Br_2 to Cl_(2) + 2KBr (R): lighter halogen displaces larger halogen from its metal halides . |
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Answer» Both (A) and (R ) are true and (R ) is the correct explanation of (A) |
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| 91650. |
A + 2Bto3C + 2D The rate of disappearance of B is 1xx 10^(–2) "mol L"^(–1) "sec"^(–1). What will be(i) rate of reaction (ii) rate of change in the concentration of A and C ? |
| Answer» Solution :`(5XX10^(-3),5xx10^(-3), 15xx10^(-3))ML^(-1)"SEC"^(-1)` | |